2000, Volume 3, Number 2, pp.132--134
We represent quantum evolution as a random classical evolution described by a stochastic differential equation defining a Markov process. We discuss a discrete version of the dynamics corresponding to a discrete map q(n + 1) = T(q(n)) + r(n), where r(n) are independent random variables. We indicate an extension of the formalism to quantum dynamics on a manifold.
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